homework unit 6 Cna

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Unit 6 Quiz 2

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Unit 6 – Quadratic Functions and Their Algebra

Quadratic Function Review

LESSON/HOMEWORK

LESSON VIDEO

EDITABLE LESSON

EDITABLE KEY

Factoring Trinomials

Complete Factoring

Factoring by Grouping

The Zero Product Law

Quadratic Inequalities in One Variable

Completing the Square and Shifting Parabolas

Modeling with Quadratic Functions

Equations of Circles

The Locus Definition of a Parabola

Unit Review

Unit 6 Review – Quadratic Functions

UNIT REVIEW

EDITABLE REVIEW

Unit 6 Assessment Form A

EDITABLE ASSESSMENT

Unit 6 Assessment Form B

Unit 6 Assessment Form C

Unit 6 Assessment Form D

Unit 6 Exit Tickets

Unit 6 – Mid-Unit Quiz (Through Lesson #6) – Form A

Unit 6 – Mid-Unit Quiz (Through Lesson #6) – Form B

Unit 6 – Mid-Unit Quiz (Through Lesson #6) – Form C

Unit 6 – Mid-Unit Quiz (Through Lesson #6) – Form D

U06.AO.01 – Lesson 5.4 – Factoring Trinomials Using the AC Method

EDITABLE RESOURCE

U06.AO.02 – Lesson 5.5 – Using Structure to Factor

U06.AO.03 – Lesson 9.5 – The Vertex Form of a Parabola

U06.AO.04 – Lesson 12 – More Work with the Directrix and Focus

U06.AO.05 – Parabola Practice

U06.AO.06 – Factoring Practice

U06.AO.07 – Quadratic Systems Practice

U06.AO.08 – Quadratic Inequalities in One Variable Practice

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Want additional help with Algebra 2?

homework unit 6 platinum 2

Unit 1: Polynomial arithmetic

Unit 2: complex numbers, unit 3: polynomial factorization, unit 4: polynomial division, unit 5: polynomial graphs, unit 6: rational exponents and radicals, unit 7: exponential models, unit 8: logarithms, unit 9: transformations of functions, unit 10: equations, unit 11: trigonometry, unit 12: modeling.

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Unit 6 Homework 2: Powers of Monomials

9th - 12th grade, mathematics.

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10 questions

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Simplify the following monomial:    ( x 4 ) 2 \left(x^4\right)^2 ( x 4 ) 2    

  x 2 x^2 x 2    

  x 6 x^6 x 6    

  x 8 x^8 x 8    

  ( m 2 n 7 ) 3 \left(m^2n^7\right)^3 ( m 2 n 7 ) 3    Simplify the following monomial:

  m 6 n 21 m^6n^{21} m 6 n 2 1    

  m 21 n 6 m^{21}n^6 m 2 1 n 6    

  m − 1 n 4 m^{-1}n^4 m − 1 n 4    

Simplify the following monomial:    ( 2 w 3 ) 6 \left(2w^3\right)^6 ( 2 w 3 ) 6    

  64 w 18 64w^{18} 6 4 w 1 8    

  12 w 9 12w^9 1 2 w 9    

  6 w 6 6w^6 6 w 6    

  ( − 4 x 2 ) 2 \left(-4x^2\right)^2 ( − 4 x 2 ) 2    Simplify the following monomial:

  16 x 4 16x^4 1 6 x 4    

  − 8 x 2 -8x^2 − 8 x 2    

  − 4 x 4 -4x^4 − 4 x 4    

Simplify the following monomial:    ( − 5 y 3 ) 3 \left(-5y^3\right)^3 ( − 5 y 3 ) 3    

  − 125 y 9 -125y^9 − 1 2 5 y 9    

  − 15 y 3 -15y^3 − 1 5 y 3    

  − 5 y 6 -5y^6 − 5 y 6    

 Simplify the following monomial:     ( 1 2 x 4 ) 7 \left(\frac{1}{2}x^4\right)^7 ( 2 1 ​ x 4 ) 7    

  1 128 x 28 \frac{1}{128}x^{28} 1 2 8 1 ​ x 2 8    

  2 x 7 2x^7 2 x 7    

  1 14 x 28 \frac{1}{14}x^{28} 1 4 1 ​ x 2 8    

Simplify the following monomial:    1 2 ( 4 k 5 ) 2 \frac{1}{2}\left(4k^5\right)^2 2 1 ​ ( 4 k 5 ) 2    

  8 k 10 8k^{10} 8 k 1 0    

  16 k 10 16k^{10} 1 6 k 1 0    

  8 k 5 8k^5 8 k 5    

  ( m 5 n 3 ) 7 × m 2 n \left(m^5n^3\right)^7\times m^2n ( m 5 n 3 ) 7 × m 2 n    Simplify the following monomial:

  m 37 n 22 m^{37}n^{22} m 3 7 n 2 2    

  m 70 n 21 m^{70}n^{21} m 7 0 n 2 1    

  m 35 n 23 m^{35}n23 m 3 5 n 2 3    

  ( 2 x 3 y 2 z 2 ) 3 ( x 2 z ) 4 \left(2x^3y^2z^2\right)^3\left(x^2z\right)^4 ( 2 x 3 y 2 z 2 ) 3 ( x 2 z ) 4    Simplify the following monomial:

  8 x 17 y 6 z 10 8x^{17}y^6z^{10} 8 x 1 7 y 6 z 1 0    

  8 x 15 z 10 8x^{15}z^{10} 8 x 1 5 z 1 0    

  8 x 17 z 10 8x^{17}z^{10} 8 x 1 7 z 1 0    

  ( − 4 m n ) 3 × ( − 2 m 2 ) 3 \left(-4mn\right)^3\times\left(-2m^2\right)^3 ( − 4 m n ) 3 × ( − 2 m 2 ) 3    Simplify the following monomial:

  512 m 9 n 3 512m^9n^3 5 1 2 m 9 n 3    

  − 512 m 9 n 3 -512m^9n^3 − 5 1 2 m 9 n 3    

  − 72 m 9 n 3 -72m^9n^3 − 7 2 m 9 n 3    

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